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Could anybody come up with a cited reference for the following concept?

A subset $B$ of a topological vector space $X$ is called "bornophagic" if, for every bounded $A\subset X$, there exists $\delta>0$ such that $A\subset\delta B$.

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Usually, such sets are called bornivorous. E.g., in the book Barrelled Locally Convex Spaces of Bonet and Perez Carreras.

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